Assessment of an Innovative Technique for the Robust Optimization of Organic Rankine Cycles

Aldo Serafino, Benoît Obert, Hayato Hagi, P. Cinnella
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引用次数: 3

Abstract

After the extraordinary diffusion that we have observed over the last ten years, Organic Rankine Cycles (ORCs) are nowadays widely recognized as “the unrivalled technical solution for generating electricity from low-medium temperature heat sources of limited capacity” [1]. Despite the high level of confidence and know-how reached about ORCs, they still remain a delicate technology, hiding a great amount of technical difficulties which sometimes still make them a risky investment. Most of these complexities are originated from manifold sources of uncertainty which impact on almost the whole life of the ORC project, from their design to the commissioning and operation steps, with heavy consequences in terms of performance and costs. In this work we present the proof of concept assessing and validating an innovative technique for the robust design optimization (RDO) of ORC under uncertainty. The approach allows to deal with both aleatory and epistemic uncertainty in order to avoid an over-optimization of the system that can result in a high sensitivity to small changes. Because of the large number of sources of uncertainty, the design problem must be solved in a highly multi-dimensional space, spanned by the uncertain and design variables. In such a situation, the “brute-force” Monte-carlo approach [2] is not a viable technique, since it is limited to cheap and excessively simplified models. Consequently, in the present work we consider a more efficient design methodology relying on two nested Bayesian Kriging surrogates.
有机朗肯循环鲁棒优化的创新技术评价
经过我们在过去十年中观察到的非凡扩散,有机朗肯循环(orc)如今被广泛认为是“利用有限容量的中低温热源发电的无与伦比的技术解决方案”[1]。尽管对orc有很高的信心和专门知识,但它们仍然是一种微妙的技术,隐藏着大量的技术困难,有时仍然使它们成为一项冒险的投资。这些复杂性大多来自多方面的不确定性,这些不确定性几乎影响到ORC项目的整个生命周期,从设计到调试和操作步骤,在性能和成本方面产生严重后果。在这项工作中,我们提出了概念验证,评估和验证了不确定条件下ORC稳健设计优化(RDO)的创新技术。该方法允许处理偶然性和认知不确定性,以避免系统的过度优化,这可能导致对小变化的高灵敏度。由于不确定性的来源很多,设计问题必须在一个由不确定性和设计变量跨越的高度多维空间中解决。在这种情况下,“蛮力”蒙特卡罗方法[2]不是一种可行的技术,因为它仅限于廉价和过度简化的模型。因此,在目前的工作中,我们考虑一种更有效的设计方法,依赖于两个嵌套的贝叶斯克里格代理。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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